Part $2$: Homework

$3.$ Let $f(x)$ be a function with the following graph

Find the following.

doman: $(-6,6)$

$(-6\mathrm{.}6)$

$q,$ range: $q,-z,z$ z

$x-$intercept$($s$)$: $q,y-$intercept: $q,$ zero$($s$)$: $q,$ symmetry: $q,$ EVEN $/$ NEITHER

inceasing interales: $[-4,0][4,6{)}_{dercrasing\text{i}\text{n}\text{t}\text{e}\text{r}\text{a}\text{l}\text{e}\text{s}\text{:}}(6,-4],[0,4]$

For what values of is if interval$($s$))$

For what values of $x$ is $f(x)0?q,($interval$($s$))$

For what values of $x$ does $f(x)=-2?q,(x-$values$)$

Find the number of solutions to $f(x)=1$

$q,($number$)$ local minimum$($s$)$: $q,$ local maximum$($s$)$: $q,$

absolute minimum: $q,$ absolute maximum: $q,$

$2$